Subgroups of finitely presented metabelian groups

Author:

Baumslag Gilbert

Abstract

In 1961 Graham Higman [1] proved that a finitely generated group is a subgroup of a finitely presented group if, and only if, it is recursively presented. Therefore a finitely generated metabelian group can be embedded in a finitely presented group.

Publisher

Cambridge University Press (CUP)

Reference5 articles.

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1. Semigroup Algorithmic Problems in Metabelian Groups;Proceedings of the 56th Annual ACM Symposium on Theory of Computing;2024-06-10

2. Finitely presented condensed groups;Proceedings of the American Mathematical Society;2024-05-21

3. Orders on free metabelian groups;Journal of Group Theory;2023-11-30

4. Recent Advances in Algorithmic Problems for Semigroups;ACM SIGLOG News;2023-10

5. Dehn functions of finitely presented metabelian groups;Journal of Group Theory;2021-05-19

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